Please do question 1 and 3 and please show step by step and explain A cooling tower is a heat rejection device that rejects waste heat tothe atmosphere through the cooling of a water stream to a lowertemperature. Cooling towers may either use the evaporation of water toremove process heat and cool the working fluid to near the wet-bulb airtemperature or, in the case of closed circuit dry cooling towers, rely solelyon air to cool the working fluid to near the dry-bulb air temperature.Common applications include cooling the circulating water used in oilrefineries, petrochemical and other chemical plants, thermal powerstations, nuclear power stations and HVAC systems for cooling buildings. Theclassification is based on the type of air induction into the tower: the maintypes of cooling towers are natural draft and induced draft cooling towers.wwwIn this lab, you will use calculus to approximate the volume of a coolingtower. 1. A nuclear cooling tower• The tower is 320 feet high•The base measures 268 feet across•The top measures 146 feet across• The smallest diameter occurs 260 feet above the ground, and is136 feet acrossFind two models that can be used to calculate the volume.(Consider common graphs such as polynomial, exponential, elliptical,hyperbolic, trigonometric, etc.) What are the two models you will useto calculate the volume? How did you find them?2. Use technology (your grapher,Desmos, or Geogebra) to graph yourbest fit models with the key points that were described in number 1.Attach the graph.3. Use the disk method with each of your best fit models (from part 1) todetermine 2 approximations for the volume of the nuclear coolingtower. Show your work.4. Compare and contrast the two volume approximations. Are yourapproximatations reasonable? Why or why not?

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A nuclear cooling tower • The tower is 320 feet high The base measures 268 feet across The top measures 146 feet across The smallest diameter occurs 260 feet above the ground, and is 136 feet across Find two models that can be used to calculate the volume. (Consider common graphs such as polynomial, exponential, elliptical, hyperbolic, trigonometric, etc.) What are the two models you will use to calculate the volume? How did you find them?

A nuclear cooling tower • The tower is 320 feet high The base measures 268 feet across The top measures 146 feet across The smallest diameter occurs 260 feet above the ground, and is 136 feet across Find two models that can be used to calculate the volume. (Consider common graphs such as polynomial, exponential, elliptical, hyperbolic, trigonometric, etc.) What are the two models you will use to calculate the volume? How did you find them?

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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